COMPUTATIONAL FLUID DYNAMICS (CFD)

Code Cours
2021-Icam-I2S1-EN-2 CF
Teaching content
Energetics
Training officer(s)
M.LAHOUBI
Stakeholder(s)
M.LAHOUBI
Level
Diplôme d'ingénieur
Program year
Period

Présentation

Prerequisite
Preparatory classes :
- Partial Differential Equations, Linear Algebra Matrix, Vectors, Determinants, Linear Systems. Green Theorem.

undergraduate cycle :
- Fluid Mechanics EN1, Fluid Mechanics EN2, Heat Transfer EN2
Goal
The aim of this course is to present digital methods as simulation tools and approach methods to engineering issues and decision support.
Presentation
• Introduction to different methods of spatial discretization: finite elements, finite volumes, finite differences, spectral methods. Principles of the methods and their advantages and disadvantages.
• Concepts of precision, convergence, stability. Characteristics of spatial schemes (centred, one-sided) and temporal schemes (explicit/implicit). Limit and initial conditions. Adequate selection of numerical scheme
• Application to a 2D linear system: Heat conduction.
• Approach on non-linear systems: application to Navier-Stokes equations for a viscous, incompressible flow

Modalités

Forms of instruction
- Lectures and seminars - Examples of industrial application of Computational Fluid Dynamics - Use of CFD Fluent (software)
Organization
Type Amount of time Comment
Face to face
Lecture 8,00
Independent study
Estimated personal study time 2,00
Overall student workload 10,00
Evaluation
- 20 hour project: Solving of a problem related to Fluid Mechanics using CFD, realization of geometry and mesh (structured, non-structured), adequate selection of a turbulence model. Analysis and practical use of the results, and physical interpretation (see EN2 TE Simulation fact sheet)

Ressources

Bibliography
Numerical Heat Transfer and Fluid Flow - S. V. Patankar

New York : McGraw-Hill, 1980

Finite Element Procedures in Engineering Analysis - K. J. Bathe

Londres : Prentice Hall, 1997

Méthode des éléments finis - Une présentation - G. Dhatt, G. Touzot

Paris : Hermès Science Publications, 2005

Finite Element Programming of the Navier Stokes Equations - C. Taylor, T. C. Hugues

Swansea : Pineridge Press, 1981

La Méthode des éléments finis - O. C. Zienkiewicz

Paris : AFNOR, 2000

Les méthodes d'éléments finis en mécanique des fluides - P. A. Raviart

Paris : Eyrolles, 1981